For `a> b>c>0`, if the distance between `(1,1)` and the point of intersection of the line `ax+by-c=0` is less than `2sqrt2` then,

For a>b>c>0, if the distance between (1,1) and the point of intersection of the line ax+by-c=0 and bx+ay+c=0 is less than 2sqrt(2) then,(A)a+b-c>0(B)a-b+c 0(D)a+b-c<0

For a gt b gt c gt 0 , if the distance between (1,1) and the point of intersection of the line ax+by-c=0 and bx+ay+c=0 is less than 2sqrt2 then, (A) a+b-cgt0 (B) a-b+clt0 (C) a-b+cgt0 (D) a+b-clt0

For a gt b gt c gt 0 if the distance between (1,1) and the point of intersection of the lines ax + by +c=0 and bx + ay+c=0 is less than 2sqrt2 then

For a gt b gt c gt 0 , the distance between (1, 1) and the point of intersection of the lines ax+by+c =0 and bx+ay+c=0 is les than 2sqrt(2) . Then

For agt bgt cgt0 , the distance between (1,1) and the point of intersection of the the lines ax+by+c=0 and bx+ay+c=0 less than 2sqrt2 . Then and

For a gt b gt c gt 0 , the distance between (1, 1) and the point of intersection of the lines: ax+by+c=0 and bx+ay+c=0 is less then 2sqrt(2) . Then :

For agtbgtcgt0 , the distance between (1 ,1) and the point of intersection of the lines ax + by + c = 0 and bx + ay +c = 0 is less than 2sqrt2 , then

The distance between the point of intersection of the two lines 2009x^(2)+2010xy+2011y^(2)=0 and the point (1,1) is